New posts in irrational-numbers

Has Euler's Constant $\gamma$ been proven to be irrational?

Proof that dividing irrational number by an irrational number can result in an integer?

Proof that $\sqrt6 - \sqrt2 - \sqrt3$ is irrational. [duplicate]

If the square root of two is irrational, why can it be created by dividing two numbers?

Can we prove that the solutions of $\int_0^y \sin(\sin(x)) dx =1$ are irrational?

sum of irrational numbers - are there nontrivial examples?

Prove the irrationality of $0.235711131719...$

$\sqrt{m_1}+\sqrt{m_2}+ \cdots + \sqrt{m_n}$ is Irrational

$45^\circ$ Rubik's Cube: proving $\arccos ( \frac{\sqrt{2}}{2} - \frac{1}{4} )$ is an irrational angle?

About the continuity of the function $f(x) = \sum\limits_k2^{-k}\mathbf 1_{q_k \leq x}$

Prove $\sqrt{2} + \sqrt{5}$ is irrational [duplicate]

Does this sequence $\,\sqrt[n]{1+\cos2n}\,$ have a limit?

What is the symbol for imaginary numbers?

Prove that if $n$ is not the square of a natural number, then $\sqrt{n}$ is irrational. [duplicate]

Irrationality of $\sqrt{15}$

Real Numbers to Irrational Powers

Remarkable/unexpected rational numbers

Does $\sin(x)=y$ have a solution in $\mathbb{Q}$ beside $x=y=0$

Constructive proof that algebraic numbers form a field

Cantor set minus endpoints homeomorphic to irrationals?